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Construct a polar equation for the conic section with the focus at the originand the following eccentricity and directrix.ConicEccentricityDirectrixparabolae=X =

Construct a polar equation for the conic section with the focus at the originand the-example-1
User Ionut
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1 Answer

2 votes

Given:

Here the eccentricity and directrix are 1 and -1/3 respectively of parabola .

Required:

We have to construct a polar equation for the parabola

Step-by-step explanation:

Formula to construct the polar equation is


\Gamma=(ep)/(1+ecos\emptyset)
\Gamma=(1*(1)/(3))/(1+1cos\emptyset)
\Gamma=(1)/(3+3cos\emptyset)

Final answer:


\Gamma=(1)/(3+3cos\emptyset)

is the polar equation for given information.

Construct a polar equation for the conic section with the focus at the originand the-example-1
User Symeon Mattes
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